FUNDAMENTOS DE MATEMÁTICA ELEMENTAR
![](data:image/png;base64,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)
0,5.
-0,555.
-0,6428...
0,866...
0,707...
Um móvel parte da origem do arco na circunferência trigonométrica e percorre 97 845°. O número de voltas completas e o quadrante em que está a extremidade do arco pode ser indicado respectivamente em:
271 ; 4°
312 ; 3°
131 ; 4°
251 ; 2°
171 ; 2°
O gráfico a seguir, representa a função:
![](http://sga.uniube.br/images/uploads/15921/45.jpg)
y = cos(x)
y = cotg(x)
y = tg(x)
y = - tg(x)
y = - cotg(x)
![](data:image/png;base64,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)
0,5.
-0,555.
-0,6428...
0,866...
0,707...
Um móvel parte da origem do arco na circunferência trigonométrica e percorre 97 845°. O número de voltas completas e o quadrante em que está a extremidade do arco pode ser indicado respectivamente em:
271 ; 4°
312 ; 3°
131 ; 4°
251 ; 2°
171 ; 2°
O gráfico a seguir, representa a função:
![](http://sga.uniube.br/images/uploads/15921/45.jpg)
y = cos(x)
y = cotg(x)
y = tg(x)
y = - tg(x)
y = - cotg(x)
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)
271 ; 4°
312 ; 3°
131 ; 4°
251 ; 2°
171 ; 2°
O gráfico a seguir, representa a função:
![](http://sga.uniube.br/images/uploads/15921/45.jpg)
y = cos(x)
y = cotg(x)
y = tg(x)
y = - tg(x)
y = - cotg(x)
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)
![](http://sga.uniube.br/images/uploads/15921/45.jpg)
y = cos(x)
y = cotg(x)
y = tg(x)
y = - tg(x)
y = - cotg(x)